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Darwini: Generating realistic large-
scale social graphs
Avery Ching
Facebook
Cheng Wang
University of Houston
Sergey Edunov
Facebook
Maja Kabiljo
Facebook
Dionysios Logothetis
Facebook
Why?
1) Capacity planning
2) Fair evaluation
Benchmark Graphs
Clueweb 09
Twitter research
Friendster
Yahoo! web
0 1750 3500 5250 7000
Edges
Vertices
Benchmark to Social Graphs
Benchmark Graphs
Clueweb 09
Twitter research
Friendster
Yahoo! web
2015 Twitter Approx.*
2015 Facebook Approx.*
0 1750 3500 5250 7000125000 250000 375000 50000
Edges
Vertices
70x larger than benchmarks!
Benchmark to Social Graphs
Existing benchmarks
graph500.org
- Kronecker graph
- Breadth First Search (BFS)
Not applicable @ FB
Algorithms
Friend of Friends counts
PageRank
Community detection
Graph partitioning
K-Core decomposition
Eigen value decomposition
Local clustering coefficient
Personalized Page Rank
Importance of fidelity
Runtimedifference(%)
0
10
20
30
40
Page Rank CC EIG BP
BTER Kronecker BTER Kronecker BTER Kronecker BTER Kronecker
BTER: http://arxiv.org/abs/1302.6636
Known Graph Generation Algorithms
Erdos Renyi
Kronecker
BTER
R-MAT LDBC
Random Walk
DK-2
Requirements
1. Match the graph size. If it doesn’t scale, it doesn’t work
2. Match degree distribution
3. Match joint degree and clustering coefficient (ideally dk-3
distribution)
4. Match high level application metrics
Existing algorithms vs requirements
Kronecker BTER Erdos-Renyi
Scalability
Degree
distribution
Joint degree &
CC
High level
metrics
Darwini*
*Caerostris darwini - is an orb-weaver spider that produces
one of the largest known orb webs, web size ranged from
900–28000 square centimeters
1. Built on Apache Giraph, scales to hundreds machines
2. Capable of generating graphs with trillions of edges
3. Generates graphs with specified joint degree-clustering coefficient distribution
4. Shows better accuracy in performance benchmarking against the original graph
Applying Darwin to the real graph
Original Graph
Measure
Darwini
Generated Graph
Darwini step by step
Create vertices
Assign expected degree
and clustering coefficient
Group vertices that expect
same number of triangles
together
Create random edges
within each group
Create random edges
between groups
Darwini: create vertices
Create N vertices and draw degree and
clustering coefficient from the joint degre-
clustering coefficient distribution
8ci, di
Darwini: group vertices into buckets
ce,i = cidi(di 1)
Group vertices that expected to participate in
the same number of triangles together
n  min
i2B
(di) + 1 = nB,max
Limit the size of each bucket, so that we don’t exceed expected degree
Darwini: create triangles
Pe = 3
q
cidi(di 1)
(n 1)(n 2)
Create random edges between each pair of
vertices in each bucket with probability
After this step, we will have enough triangles to get right clustering coefficient
Darwini: create random edges between
buckets
For each vertex, that doesn’t have enough
edges yet, pick random vertex and create an
edge if another vertex doesn’t have enough
edges either.
Hard to find counterparts for high degree vertices
Adding random edges in Apache Giraph
1. Not all information readily available on every machine
2. Execution must be parallel
3. Exact match is not always necessary
4. Purely random connection is not enough to make realistic joint
degree distribution
Darwini: create edges for high-degree
nodes
1. Group vertices into ever increasing
groups.
2. For each pair of vertices within each
group, connect them with probability
p = |d[i] d[j]|
d[i]+d[j]
Results: graph quality
Average Distance
Averagedistancebetween
vertices
3.8
3.975
4.15
4.325
4.5
Average Distance
Original Graph Darwini BTER Kronecker
Results: joint degree distribution
Results: page rank
Results: K-Core decomposition
Original Graph Darwini BTER Kronecker
Darwini performance
Trillion edges graph in 7 hours
Results: fidelity
Runtimedifference(%)
0
10
20
30
40
Page Rank CC EIG BP
Darwini BTERKronecker Darwini BTERKronecker Darwini BTERKronecker Darwini BTERKronecker
Thank You

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